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Computing the Effective Hamiltonian using a Variational Approach

机译:使用变分法计算有效哈密顿量

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calculus of variations problem. Solutions are found by solving a nonlinear convex optimization problem. The numerical method is shown to be convergent and error estimates are provided. Several examples are worked in detail, including the cases of non-strictly convex Hamiltonians and Hamiltonians for which the cell problem has no solution.
机译:微分问题。通过解决非线性凸优化问题找到解决方案。数值方法被证明是收敛的,并且提供了误差估计。详细地研究了几个例子,包括非严格凸哈密顿量和哈密顿量的情况,对于这些问题,细胞问题无法解决。

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